Informasi Umum

Kode

23.04.808

Klasifikasi

C -

Jenis

Karya Ilmiah - Skripsi (S1) - Reference

Subjek

Algorithm Analysis And Problem Complexity

Dilihat

125 kali

Informasi Lainnya

Abstraksi

<p>In this final project, we investigate two algorithmic approaches to solve the Tatamibari puzzle and analyze it, namely, exhaustive search and SAT Solver. We also develop a polynomial time algorithm to verify whether a Tatamibari configuration is a solution. It shows that the asymptotic running time for solving the Tatamibari puzzle using exhaustive search is (O(\max{m^2n^2,h^{mn-h}\cdot hmn})) and we also derive the asymptotic running time for solving Tatamibari puzzle using SAT solver. From the experimental result, we infer that SAT solver is faster than the exhaustive search. Exhaustive search generates all possible configurations before verifying, while SAT solver generates a solution and immediately verifies it. Additionally, we also develop an algorithm to check the number of solutions for empty Tatamibari instances.</p>

<p>Keywords: Asymptotic Analysis, Exhaustive Search, SAT Solver, Tatamibari.</p>

  • CII2C2 - ANALISIS KOMPLEKSITAS ALGORITMA
  • CII1B3 - LOGIKA MATEMATIKA
  • MSH1B3 - LOGIKA MATEMATIKA A
  • CII2K3 - STRATEGI ALGORITMA
  • CII4E4 - TUGAS AKHIR

Koleksi & Sirkulasi

Seluruh 1 koleksi sedang dipinjam

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Pengarang

Nama ENRICO CHRISTOPHER REINHARD
Jenis Perorangan
Penyunting Muhammad Arzaki, Wulandari
Penerjemah

Penerbit

Nama Universitas Telkom, S1 Informatika
Kota Bandung
Tahun 2023

Sirkulasi

Harga sewa IDR 0,00
Denda harian IDR 0,00
Jenis Non-Sirkulasi